1999
DOI: 10.1103/physrevb.59.7486
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Optical properties and electronic structures of semiconductors with screened-exchange LDA

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Cited by 173 publications
(109 citation statements)
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“…(11)) with a non-local potential is solved. For semiconductors and insulators this leads to a much improved description of band gaps [27,66,115,116,[118][119][120]. From the point of perturbation theory this is again beneficial since the perturbation required by the GW (or eventually the true) selfenergy is smaller.…”
Section: Discussionmentioning
confidence: 99%
See 1 more Smart Citation
“…(11)) with a non-local potential is solved. For semiconductors and insulators this leads to a much improved description of band gaps [27,66,115,116,[118][119][120]. From the point of perturbation theory this is again beneficial since the perturbation required by the GW (or eventually the true) selfenergy is smaller.…”
Section: Discussionmentioning
confidence: 99%
“…The factor α in front of the Hartree-Fock exact-exchange term is equivalent to a constant static screening function. Alternatively a more complex screening function can be chosen as in the screenedexchange (sX-LDA) approach [17,28,115,116], the -GKS Σ scheme [117] or the Heyd-Scuseria-Ernzerhof (HSE) functional [25][26][27]. An appealing feature of the hy- 18 Some hybrid schemes introduce additional parameters for mixing different portions of the local-spin density (LSD) functional with GGA exchange and correlation in the DFT xc E term [21].…”
Section: Discussionmentioning
confidence: 99%
“…Because LDA underestimates the oxide band gaps and may give incorrect energy location of the states of different cations in the conduction band of multicomponent materials, we also employed the self-consistent screenedexchange LDA (sX-LDA) method [20,[24][25][26][27] for more accurate description of the band gap values and the valence/conduction band states of the twelve complex oxides. For the sX-LDA calculations, cutoff for the plane wave basis was 10.2 Ry and summations over the Brillouin zone were carried out using at least 14 special k points in the irreducible wedge.…”
Section: Methods and Approximationsmentioning
confidence: 99%
“…In our defect calculations, in addition to the bandgap correction via the screened-exchanged LDA method [38][39][40][41], we also address the band-edge and the finite-size supercell errors in the defect calculations. We employ the correction methods proposed by Lany and Zunger [42], namely, (i) shifting of shallow levels with the corresponding band edges of the host; (ii) band-filling correction; (iii) potential-alignment correction for supercells with charged defects; and (iv) image charge correction for charged defects via simplified Makov-Payne scheme [42].…”
Section: Approachmentioning
confidence: 99%